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The Mathematics Educator
2017 Vol. 26, No. 1, 56–82
Interest and Identity Convergence for
Equitable Mathematics’ Teaching:
Reflections on the Interplay of the
Institutional and Individual on Teacher
Development and Action
Tara Meister
Propelled by Maxine Greene’s (1988) continuum of freedom from
normative structures to critical consciousness and action, I illuminate
the institutional and individual influences on teacher development
and action in mathematics teaching. I focus on the question: What
barriers and openings, both individually and institutionally, spur
teachers to consider equitable mathematical teaching practices as
important to pursue with commitment? Reflecting on the broad
cultural features that uphold mathematical inequities, factors that
inform mathematical contexts, and constructions of individual
identity, I contemplate avenues to enter meaningful, asset-oriented
growth for white teachers in particular toward equity practices in
mathematics. I argue that linear frameworks, such as white privilege
and racial identity development, do not provide the required
reflection and action steps for transformation. Rather, the nuance of
societal conditions and dynamics of individual identity must be
examined in depth by teachers and mathematics classrooms to
progress toward equity. Teachers’ identity convergence, the moral
imperative to understand the self and others, will prompt institutional
change before interest convergence (Bell, 2005a) necessitates it, as
the economic benefits of mathematical equity are not immediately
apparent.
Year after year, measures depict the growing achievement
gap between African-American and Latinx students and white
students, demonstrating more than half a standard deviation of
difference in mathematics by Kindergarten (Espinosa, 2005).
The discourse around mathematical achievement and inequities
centers on gap-gazing (Gutiérrez, 2012), or blame-shifting, to
Tara Meister is a PhD student in Curriculum and Instruction at the
University of Denver. Her work interrogates the historically-rooted
influences of race and power in education, including the interrelationships
between structural and individual factors.
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57
move responsibility from policy makers, teachers, and
administrators. Rather than acknowledging the myriad
influences on achievement in the construction of tests and the
learning environment itself (Au, 2013), achievement discourse
uses deficit thinking that focuses on missing skills or traits to
discuss students of color and their families (Aguirre, Mayfield-
Ingram, & Martin, 2013; Martin, 2007; Davis & Martin, 2008).
Positioning Black students as mathematically illiterate and
lower achieving reifies them “as particular kinds of students
and learners” (Martin, 2007, p. 17), namely, “inferior and
lacking in intelligence” (p. 16) without considering other
explanations for their mathematical disengagement, challenges,
or resistance. Moses and Cobb (2001) considered mathematical
literacy the civil rights’ issue of the current age because of its
contributions to technological advances, necessity for college
admittance, and opening of economic options. Because of
demographic shifts, teachers must understand social and racial
realities required for equitable mathematical instruction (Wang,
Castro, & Cunningham, 2014).
Ignoring the causes of achievement inequities poses major
obstacles to equitable teaching and learning. While
reductionistic mentalities behind inequity apply to Latinx
communities and some Asian communities (Paik, Kula, Saito,
Rahman, & Witenstein, 2014), I focus predominately on Black
students. Achievement data distorts Black and Latinx students
in particular, considering them insufficient compared to a white
norm (Davis & Martin, 2008; Martin, 2012) rather than with
strength-based conceptions of their cultural capital, such as
their ability to navigate multiple communities, speak various
languages or styles, and resist oppression (Yosso, 2005).
Distortion develops a “massified” consciousness (Freire, 2011)
wherein individuals do not realize the complexity positioning
certain racial groups as less capable (Frankenstein, 1983, p.
19). Thus, Martin (2007) claimed if teachers do not understand
the social realities of students, the way students can use
mathematics as power, and the role of racial identities in
mathematics learning to move past deficit-based perspectives
of students, they are not qualified to teach Black students.
Disruption of race-based hierarchies of capability must go
Interest and Identity Convergence for Equitable Mathematics’ Teaching
58
beyond teachers’ good intents. It entails deep examination of
their identities in relation to their students and the practices,
systems, and thinking behind inequity.
Despite critical interrogation, I use an asset-oriented view
of teachers by situating their realities within structures to
position them as agents capable of the reflection and practices
required for equitable teaching. Teachers exist within
institutional structures such as schools, university programs,
teacher communities, and school districts that permeate
individual consciousness and impact how they see and
construct normative practices. Because of the interplay
between individual and institution, teachers must probe the
features of the institutions. Therefore, I first focus on the
question: What barriers and openings, both individually and
institutionally, influence teachers to consider equitable
mathematical teaching practices as important to pursue? To
consider teacher development and action, I use Greene’s (1988)
continuum from Dialectic of Freedom for naming structures,
resisting them, and engaging in praxis—reflection and action—
to transform systems and selves (Freire, 2011). Second, I
answer: What avenues exist to enter meaningful, asset-oriented
growth beyond limited frameworks for white teachers toward
equity practices in mathematics?
Equity Definitions/Grounding
To enter the challenging spaces of equity work and the
required critical self-reflection, I start by grounding my conceptions of the individual and institutional components of
equity and racism. For Aguirre et al. (2013), equity involves
considering each student in the context of their humanity to
provide access, opportunity, and positive identity development.
Positive identity development entails building experiences and
reflections that build from student backgrounds and strengths.
Equity requires teachers to provide differential educational
practices, so each student “learn[s] rich mathematics that
fosters meaning making, empowers decision making, and
critiques, challenges, and transforms inequities and injustices”
(Aguirre et al., 2013, p. 9). Equity work includes both
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institutions and individual mentalities toward individuals or
groups to either view cultures and backgrounds as an asset or
deficit. Institutionally, normative structures of educational
accountability based chiefly on standardized tests serve to reify
inequity. Likewise, my conceptions of racism involve both the
individual and the institutional. Jones’ (2000) definition of
racism includes personally mediated beliefs and prejudices and
how institutions like educational systems serve groups
differentially. White supremacy encompasses the perceptions
and institutions that position white people as superior, abler, or
more deserving of success and opportunity.
Greene’s critical consciousness, reflective resistance,
and action. For the bulk of this piece, I name institutional and
individual features constructing racial inequity in mathematics
teaching and learning. Greene (1988) considered seeing and
naming the world as a necessary practice to push past the veil
of the familiar, to understand what goes on underneath
normative veneers, and to connect the individual experience
within macro structures and ideologies. I deconstruct cultural,
institutional, and individual features that mutually reinforce
racial inequity. By engaging with the various levels of
inequity’s operation, I interrogate the world to understand its
operation, build critical consciousness, and lead to reflective
resistance—the connecting of self to the world. While
acknowledging the nuance of inequity, I concentrate on laying
the groundwork for reflective resistance in response. Thus, this
piece may be read through the aim of reflective resistance with
questions such as the following in the reader’s mind: How do
the ideas emerge in my experiences and worldview? What
concepts or ideas bump against what I have previously known
and/or cause me discomfort? Why? What question(s) come up
for me?
As a product of U.S. schools and society, I breathed the
normative discourses of colorblindness, meritocracy, and
Manifest Destiny, accepting them and applying them to my
experiences in my insulated childhood community. Especially
in middle school and beyond, various ruptures occurred for me:
talking to high school classmates from the Middle East about
9/11, living with all Native American students two summers
Interest and Identity Convergence for Equitable Mathematics’ Teaching
60
and with students of color from New York City another, and
attending a private liberal arts college with a perceptible bloc
of whiteness. My critical consciousness and the actions that
emanate from my reflexion and experiences cycle and shift, as
I embrace challenges to my comfort and beliefs as necessary to
be in process against white supremacy. From self-inquiry
grounded in critical consciousness, we can undertake deliberate
actions to alter our own perceptions and to transform our
classrooms, curriculum, instruction, and, together, institutions
toward equity.
Cultural Features Upholding Mathematical Inequity
This section charts the various cultural factors that
influence the existence and maintenance of mathematical
inequities. Mathematics instruction is historically rooted in
legacies of slavery and colonialism and its features are
institutionally embedded through pedagogy, curriculum, and
accountability mechanisms. These contextual features, then,
construct individual mentalities and actions that often serve to
reinforce inequity.
Historical Consciousness within Individuals and
Institutions
First, I consider the overarching cultural terrain within
which institutions and individuals operate. Mathematics is not
neutral content and pedagogical terrain (Leonard, Brooks,
Barnes-Johnson, & Berry, 2010); instead, it is entrenched in the
“historical consciousness” of slavery, colonialism, and
imperialism (West, 1989, p. 69). Attitudes and practices
emerge out of historical context to become “so fixed as to
become institutional” (Dewey, 1938, p. 29), maintaining the
status quo. The status quo includes institutionalized features,
such as assessment socialization, achievement orientation,
banking education, and colorblind racism and individual
mentalities that become normative, including deficit mindsets,
racism, and beliefs in meritocracy.
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61
The “authoritative discourse” (Lensmire et al., 2013, p.
428), or common discourse of everyday language, becomes
institutionalized, creating a patterned environment of comfort
where individuals operate. While easiest to operate within
normative patterns, teachers retain the creativity, agency, and
power to interrogate norms toward equity. However, without
critical inquiry, institutions become hegemonic, “so quiet, so
seductive, so disguised that it renders [teachers] acquiescent to
power without their realizing it” (Greene, 1988, p. 133). Then,
students and teachers accept traditional methods used to teach
and learn mathematics as natural (Greene, 1988) without
considering the complexity of inequity (Wang et al., 2014)
embedded in mathematics pedagogies and content. Accepting
the status quo closes space for creativity and changes in
practice that may serve all students more effectively.
Dismantling inequitable customs moves teachers from
“certainty to uncertainty [which is] what I call fear… [teachers]
don’t want those patterns of existence to be disturbed”
(Krishnamurti, 1969, p. 42). Within a mathematics context, fear
of conflict from colleagues or insecurity from teaching
differently than personal experiences teaching and learning
stagnates change. Consequently, many teachers “submit” to a
system (Greene, 1988, p. 124), such as mainstream pedagogies,
whether or not they understand their allegiance. The quiet force
of hegemony hinders progress by conditioning personal beliefs
and behaviors to match systems rather than seeking alternate
paths “against the grain” (hooks, 1994, p. 26), sometimes
alone.
Institutional Barriers to Equity in Mathematics Classrooms
Reflection on dominant discursive and institutional forces
within mathematics education provides crucial ground to work
toward educational equity because mathematics possesses
gatekeeping power for college and careers (Cobb & Russell,
2015; Davis & Martin, 2008; Gutiérrez, 2012; Moses & Cobb,
2001). I start by examining the systems of thought that
seductively influence mathematics teachers’ daily practices to
move from the hegemonic pulls toward acquiescence to critical
Interest and Identity Convergence for Equitable Mathematics’ Teaching
62
action. Equity situates both within individual and institutional
factors, perpetuating white supremacy. White supremacy is the
way “racial patterns adapt in ways that maintain white
dominance” (Bell, 2005e, p. 386). The structure of schools,
assessments, and instruction in mathematics perpetuate white
standards and norms for success, continuing and legitimatizing
white supremacy (Davis & Martin, 2008; Martin, 2012).
Assessment socialization and achievement orientation.
Assessments have become normative, part of the way schools
operate and analyze student achievement. An achievement
focus—including tangible results like standardized test scores
or participation—reinforces the status quo around who
qualifies to move into certain classes, colleges, career, and
economic pathways (Gutiérrez 2012). For example, No Child
Left Behind (NCLB) Act of 2001 (NCLB, 2002) intended to
increase accountability for all students, but it also augmented
assessment as the normative center of mathematical success,
creating a climate of “assessment socialization” (Cobb &
Russell, 2015, p. 632) where testing seems natural. Legislated
mandates pressure both teachers and school systems to perform
on standardized tests, scoring district, school, and teacher
efficacy on achievement and growth scores. Signed in 2015 to
replace NCLB, the Every Student Succeeds Act (ESSA)
intended to reduce the frequency of mandated testing,
providing states with more authority around accountability
measures. Whether or not this legislation alters the milieu of
assessments depends on states, districts, and individuals to
dissemble assessment mentalities.
Moreover, assessments carry immense significance for
equity because white students’ performance serves as the
reference point for achievement (Davis & Martin, 2008;
Martin, 2012), reinforcing a supposedly neutral and objective
standard centered on white students. Achievement and access
to resources, often called “opportunity to learn” (Cobb &
Russell, 2015, p. 636), reinforce white dominance (Gutiérrez,
2012), signifying people as certain types of learners because of
their race. Dominance emerged historically in science and
politics, and assessments reinforced beliefs about the
“intellectual superiority of whites” (Davis & Martin, 2008, p.
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15). Standardized assessments underestimate students of color,
in part because of the consistent exposure to deficit discourses
(Cobb & Russell, 2015). Martin (2012) contended achievement
focuses on if rather than how Black students learn, a gap-
gazing view that deficitizes students by disregarding causes—
including structural—of achievement. Thus, the wide
acceptance of rhetoric about achievement gaps, determined in
large part by assessments, unintentionally supports the “social
construction of Black children as inferior and lacking in
intelligence” (Martin, 2007, p. 16). Assessments reify norms
and ideologies around a white center, legitimizing inequity and
justifying hierarchical rankings and differential treatment
regarding career and education opportunities (Harris, 1995).
Therefore, lack of achievement falls on students, schools, or
teachers rather than the laws, policies, and systems creating the
conditions.
The dominant ideals of racial hierarchy surface when
students track into classes by their assessment and achievement
levels, as assessment performance and considerations of
achievement bias values and interests of the dominant group
(Alon & Tienda, 2007). Tracking drives access to colleges and
careers (Cobb & Russell, 2015; Davis & Martin, 2008; Martin,
2012; Moses & Cobb, 2001). In practice, schools often place
students of color in lower tracked classes, what Bell (2005b)
considered “second generation segregation” (p. 227). That is,
students of color and white students attend the same schools,
but not the same classes, often providing different content and
pedagogical practices (Boaler & Staples, 2008). Veteran
teachers rarely push to untrack classes as it requires the
challenging work of altering content and instruction
significantly (Cobb & Russell, 2015) to switch from
mathematics as skill-based to contextualized, embedded
concepts (Boaler & Staples, 2008). Tracking or de-tracking
does not create or eliminate inequity by itself; regardless,
teachers must present strong content and pedagogies across
classes (Gutiérrez, 2012).
Mainstream instruction: “Banking” educational
models. While reform mathematics emphasizes discourse and
problem solving (National Council of Teachers of Mathematics
Interest and Identity Convergence for Equitable Mathematics’ Teaching
64
[NCTM], 2000), students of color largely remain in procedural-
based mathematics classes (Boaler & Staples, 2008). These
classes often use what Freire (2011) characterized as “banking”
education, positioning students as receptacles to be filled by
teachers. Banking education seeks compliant, manageable
students: the easier students allow themselves to be filled, the
better the students they are (see also Sfard, 1998). Alone,
banking ignores community and culture, leading to the type of
teaching Martin (2007) describes as “chalkboard-focused,
technical, teacher-dominated, and … sink-or-swim” (p. 19).
With the focus on absorbing knowledge, students do not gain
critical consciousness, the ability to analyze the world and
mathematics relation to it (Aguirre et al., 2013; Gutstein, 2012;
Moses & Cobb, 2001). Using mathematics for critical
consciousness by connecting it to community or societal
realities provides avenues for equity, as I discuss later.
This section delineated the normative features of schooling
such as assessments, tracking, and compliance bolster
dominant narratives. Dominant narratives inculcate individual
beliefs; thus, individual and institution interdepend, cyclically
reinforcing each other.
Individual Mindsets Informed by Institutions
In this section, I connect institutional features and
historical consciousness to individual beliefs and pedagogies
informing practice.
Racist mindset. Many white people do not talk about race (Lensmire, 2014; Smith, Constantine, Graham, & Dize, 2008),
creating challenges in building teachers’ and students’ critical
consciousness. Instead, teachers often ascribe to the simplistic
idea that integration predominantly stopped racism in
institutions (Bell, 2005b), thinking racism only endures
individually, more of “matter of opinion” than “racism itself”
(Smith et al., 2008, p. 342). Jones (2000) described society’s
primary perception of racism to be “personally mediated” (p.
1212), revolving around prejudice, intentions, and differential
beliefs about capability. This type of racism typically occurs
between individuals, such as in interactions where someone
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says something that offends the other person. Blatant,
discriminatory actions and words do happen; however,
contemporary racism also involves the pernicious, less overt
beliefs and ideologies of individuals that emerge in institutions
and policies to drive differential impact, access, and success
(Jones, 2000).
While contemporary racism exists, many people spin
racism away from themselves (Smith et al., 2008), believing it
external from them and, therefore, downplaying the role of
race—including their own—in individual and societal events.
For example, teachers use personally mediated racism when
they provide varied instruction across classes, with lower level
classes often occupied predominately by students of color and
often receiving mainstream instruction (Boaler & Staples,
2008). When teachers explain differential instruction with a
deficiency in the students’ culture or capability rather than
considering societal structures, curriculum, instruction, or their
beliefs, the teacher spins racism away from themselves and
institutions, rendering student-centered change difficult.
As a solution, some teachers attempt to bridge students’
lives with mathematics by using culturally relevant teaching
practices (Gay, 2000; Ladson-Billings, 2009). However,
without deconstructing the racialized mentalities about students
and communities that inform mathematics classroom, they
often still marginalize students of color (Martin, 2012).
Dominant ideology’s influence on individual practice and
beliefs then eludes teachers, and blame shifts from systemic
racism to individual teachers or students. Teachers often do not
contextualize Black children within the students’ social
realities but, rather, through dominant (white) frames of
reference (Martin 2012). Teaching mathematics through a
dominant ideology— “their own personal views of reality”
(Freire, 2011, p. 94)—rather than considering experiences of
students of color uses a colorblind ideology (Bonilla-Silva,
2002). Martin (2007) equated colorblindness with cannibalism:
“teaching students without really ‘seeing’ them” (p. 19).
Teacher’s (often subconscious) beliefs about race and about
particular groups inform instructional decisions, including how
they position students mathematically. The “subtle, apparently
Interest and Identity Convergence for Equitable Mathematics’ Teaching
66
non-racial” (Bonilla-Silva, 2002, p. 42) practices of avoiding
racial discussion, spinning away the role of race, and not
viewing students within the full context of their lives create an
institutional level system of contemporary, colorblind racism
and maintain white supremacy.
Jones (2000) described the institutionalized level of racism
as practices that provide different access to resources or
opportunity by race, either through law or normalization. In
mathematics classrooms, the differential access to high-quality
coursework across race reflects institutionalized racism,
“codified in our institutions of custom, practice, and law, so
there need not be an identifiable perpetrator” (p. 1212);
individual practices become the institution. Tracking students
into classes based on discrete measures and providing
remediation-oriented rote instruction becomes normal and
mechanizes inequities’ persistence (Boaler & Stapes, 2007).
Math content and pedagogy become static knowledge, passed
via banking models, rather than transactional and critical
(Frankenstein, 1983; Freire, 2011). Thus, mindsets diminish the
role of race and block asset-oriented, equitable teaching and
effective learning for students of color (Aguirre et al., 2013).
“Missionary” or “cannibal” mindset. Because of deficit
thinking, achievement orientation, and colorblind racism,
Martin (2007) maintained teachers often interact with their
students of color either as “missionaries” or “cannibals” (p.
23). Sometimes teachers of color, too, enact missionary or
cannibal stances because of internalized (Jones, 2000) racist
norms and stereotypes about their racial group influence how
they see themselves and their students. For example, if a
teacher of color uncritically accepts standardized assessments
(both the practice and the results) without deconstructing the
connected inequities, they may have internalized the neutrality
of tests and adopted the tests’ racial categorization that places
students of color at the bottom. As missionaries, teachers feel
that they must save and “insulate poor black children from the
risks of ghetto life” (Bell, 2005c, p. 269)—a form of cultural
racism that deems home cultures of certain races as detrimental
to their success (Bonilla-Silva, 2003). Cultural racism surfaces
in some educational programs such as Knowledge Is Power
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Program (KIPP) schools where long school days and the
requirement for students to call teachers with all homework
questions (Mathews, 2009) perhaps serves to protect students
from their home lives.
Even when well-intentioned, teachers cannot escape savior
ideologies if they do not engage their students with
academically rigorous and relevant teaching practices fitting
their sociocultural identities (Martin, 2007). Freire (2011)
disavowed treating students as objects to be saved, especially
without embracing student agency and engaging personal
reflexivity. Conversely, without commitment to students and
their sociocultural lives, teachers act as cannibals, destroying
students’ assets within the classroom and instead assimilating
normative thinking and behaviors. Brown v. the Board of
Education’s (1954) desegregation of schools demonstrates the
mentalities of missionary or cannibal toward Black students.
People considered white schools an improvement regardless of
the circumstances (missionaries) and/or primarily ignored
students of color as they integrated into the school system,
minimizing students of color and their experiences in school
spaces (cannibals; Bell, 1980, 2005b).
Meritocratic mindset. Colorblindness also emerges in the
U.S.’s script for success: Individuals hold the freedom and
power to advance, educationally or otherwise (Greene, 1988;
Wang et al., 2014; West, 1989). American culture focuses on
creative democracy, individuals’ ability to use their intellect
and resources to transform the world (West, 1989).
Individualism and meritocracy, a belief that the merit and hard
work of individuals creates success, highlights individual
qualities, rather than institutional barriers (Bell, 2005c;
Chakravartty & da Silva, 2012; Wang et al., 2014). For
example, schools analyze standardized test performance by the
efforts and performances of individuals, not the structures of
society, education, or the discourse surrounding the test-taker.
The ideology of the American Dream preserves the
ahistorical, individualistic belief that each person holds the
responsibility and freedom for their decisions (Bell, 2005d;
Greene, 1988) rather than taking into account the influence of
laws, policies, and actions intended to disenfranchise. Not
Interest and Identity Convergence for Equitable Mathematics’ Teaching
68
remnants of the past, inequitable laws serve the on-going
kinesis of racism that maintains relationships of power over
time (McAfee, 2014; Thompson Dorsey & Venzant Chambers,
2014). For example, police stop and arrest more people of color
(White, 2015), standardized tests preference white students
(Aguirre et al., 2013; Cobb & Russell, 2015), and home loan
policies maintain racial debt (Chakravartty & da Silva, 2012).
The belief in institutional and legal equality ignores the on-
going racial dynamics knit into our history, ideologies, and
institutions.
However, many white teachers adopt colorblind mentalities
and pedagogies to avoid the discomfort and fear that
accompanies deep grappling with the material realities of
racism, instead maintaining their relative comfort and
superiority in the face of changing societal demographics and
mentalities (Harris, 1995). Teachers want to believe that
inequities in achievement stem from cultural or natural factors
or students’ lack of hard work rather than discrimination.
Otherwise, they may uphold white supremacy and their success
may come from unearned privileges (Bonilla-Silva, 2002;
Bonilla-Silva, 2003; Ghabra, 2015). Meritocratic rhetoric
emerges around programs like affirmative action, programs
that broaden admission criteria to be more inclusive of various
student qualities to increase access to college for students from
historically marginalized backgrounds. If meritocracy worked,
then affirmative action would be “reverse discrimination”
(Bonilla-Silva, 2002, p. 51), but if individual and institutional
factors hinder the success of some groups, then affirmative
action attempts to address systemic issues (Harris, 1995).
Consequently, meritocracy blocks efforts to address the deep
structural fissures maintaining inequity (Cobb & Russell,
2015). Meritocratic stances perpetuate the comfortable but
oppressive dominant perspectives toward students of color in
mathematics, stymying alterity and upholding white
supremacy.
Deficit mindset. Teachers’ deeply rooted prejudices and
stereotypes, born from institutions and societal power
dynamics, underlie the achievement of students of color.
Deficit views stem from history, science, media, and
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authoritative discourse. These views position students of color
and their communities, families, and values as pathological.
Without deconstruction, deficit mindsets often consciously or
unintentionally impact teachers’ perceptions and practices so
they do not supply rich learning opportunities and
environments (Martin, 2012). Bonilla-Silva (2003) defined this
as cultural racism wherein (mostly) white people attribute
differential outcomes to a lack within a culture. White teachers
may lack the experiences and understanding to overcome stock
images and deficit mindsets. For example, I interiorized beliefs
of Native Americans as savage and my superiority until I
worked with a summer program for Native American students
that disrupted and forever altered my stock beliefs. Likewise,
teachers may shift blame toward students and families without
making sense of their students’ realities (Martin, 2007) and
capabilities (Yosso, 2005) or having the requisite experiences
to dismantle harmful beliefs.
Deficit mindsets relate to colorblind racism and imply that
“good teaching is transcendent” (Martin, 2007, p. 18).
Teachers, thus, view students of color as white children who
need more help attaining white achievement (Martin, 2007).
Recognizing their inefficacy with students of color, teachers
neglect the complexity of factors influencing how students of
color learn, position students as lacking (Aguirre et al., 2013),
and limit their perception of student ability (Martin, 2007) to
preserve a positive self-image. Newton (2002) distinguished
between Western society that largely views contradictions such
as racist and not racist as external, so a person can be either
racist or not. In societies that view contradiction as internal,
such as in African societies, all people hold both racism and
resistance to racism. The degree to which behavior and
thoughts evince one aspect of the contradiction over the other
depends upon the level of critical examination and subsequent
actions, an ever-shifting dynamic. When people consider the
complexity in holding internal contractions with both “good”
and “bad” pieces, they can face the racist aspects of themselves
without the immobilizing fear of being wholly racist.
Often avoided because of colorblindness, teachers’
perceptions of capability tied to race influence student success
Interest and Identity Convergence for Equitable Mathematics’ Teaching
70
and mathematical identity. Even when Black students come
from the middle-class or higher, they typically “encounter
ideologies of Black intellectual inferiority” (Martin, 2012, p.
52), stereotypes and biases that situate them as less capable
academically. Deficit ideologies negatively influence students
view of themselves as mathematics learners and their
subsequent achievement (Aguirre et al., 2013). Race, not the
socioeconomic reasons commonly cited within cultural racism
that minimizes the role of race, predicts mathematics
achievement over economic class (Martin, 2012; Singleton &
Linton, 2006). Rather than dialoguing about the pervasiveness
of race on economic and educational outcomes, Singleton and
Linton (2006) described the school systems’ focus on
socioeconomic factors as circumlocution of the deep impact of
race and culture on students. Similarly, individuals and
educational systems must name and deconstruct the centrality
of race to move toward equity (Crenshaw et al., 2006).
In this section, I named the strands influencing
mathematics classrooms where Black and Latinx students
occupy the lowest achievement levels. I juxtaposed the
individual mindsets of colorblindness, meritocracy, and
individualism with the institutional features of schools that
include assessment socialization and the primacy of
achievement, always to a white norm. Together, normative
dimensions construct an on-going educational milieu that
serves white students most effectively while reifying inequity.
Avenues to Critical Consciousness: The Convergence of
Interest and Identity
In this section, I ponder entry points toward institutional
change using Bell’s (2005a) concept of interest convergence,
the idea that racial equality will come when it benefits white
economic and sociopolitical interests. Then, I consider the
institutional influence on individuals to argue for the moral and
humanizing necessity for change. The individual moral
imperative must connect with institutional factors and extend
beyond the frameworks of naming privilege and racial identity.
Transformation requires reflection and action toward identity
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convergence (see also Greene, 1988), the understanding that
alteration requires interconnectedness of various backgrounds
and races and the mutual pursuit of a “project” (p. 17)—in this
case, mathematical equity.
Interest Convergence
Economic factors. Economic incentives exist to reward
schools for student achievement on assessments, and many
schools plaster posters with statistics of lifetime earnings by
education level to motivate students to achieve. But, economic
competition breeds fear of other people’s success diminishing
their own (West, 1989), causing people to latch onto their
status and view resources through competition rather than
seeing their struggle as part of the human collective (Harris,
1995).
Bell (2005a) depicts the historic economic reality of
slavery, where a few plantation owners maintained the bulk of
the wealth. Rather than the economically-dispossessed working
class whites and slave uniting to resist exploitation, ruling
whites convinced working class whites that whiteness gave
power, inscribing racial superiority with economic status and
bolstering racial hierarchy (Harris, 1995). Lensmire (2014)
argued white people consume stereotypes about people of color
as a “scapegoating rite” (p. 6) to ensure racial superiority and
economic position. Consequently, political and legal changes
occur most readily when they serve the white power
structure—and, therefore, are not enough to create paradigms outside of the white center. For example, Bell (2005b) argued
the Civil Rights Movement and Brown v. Board of Education
transpired because economic benefits converged in the interest
of the white power structure. Civil Rights’ success occurred
because it maintained the comfort and position of most white
people (Greene, 1988), even benefitting them. Damaged by
segregation in the perceptions of the world, Bell (1980)
asserted that the U.S. needed to solidify the appeal of
democracy against communism, prevent the dissatisfaction and
subsequent violence of Black veterans of World War II, and
facilitate Southern industrialization. Therefore, interest
Interest and Identity Convergence for Equitable Mathematics’ Teaching
72
convergence necessitated policy changes to civil rights and
educational systems while maintaining white supremacy
through increased backing for U.S. democracy, building the
U.S. economy in global and local matters, and neutralizing
resistance by people of color.
U.S. society maintains relative affluence globally, but
inadequate systems of health care, education, and childcare
comparatively reflect its continued white supremacist power
structure (Bell, 2005d). Failure to address basic social
necessities roots in racist and deficit beliefs; many white people
interiorize stereotypes that equate supporting social programs
with bailing out people of color—subsidizing lazy people or
criminals (Bonilla-Silva, 2003). These constructions stem from
the individualism of the white economic elite, who strives to
sustain their standing (Harris, 1995).
Just as slave-owners garnered support from working class
whites against slaves by focusing on the social benefit of white
superiority, conflating “issues of race and economic neglect
serves to rationalize the policies of inaction” (Bell, 2005d, p.
329). For example, deficit perspectives that consider people of
color as less deserving of education since they are lazy or
criminal (da Silva, 2001) justify inadequate funding of urban
public schools. Dehumanizing groups of people through
discursive packing of economic deservedness destructs notions
of democracy, freedom, and equality. Educators must unpack
colorblind racism and meritocracy because they allow people
to rationalize disadvantages by socioeconomic class, cultural
deficiencies, or a lack of work ethic rather than addressing the
salience of race (Singleton & Linton, 2006). To Bell (2005d),
“deepset racial fears [are] the real barrier” (p. 330) to economic
and mathematical equity.
The economic benefits of supporting the mathematical
success of all students—not only the white, male norm—will
take years to realize, after initial economic costs of investing in
teachers, teacher training, and rethinking curricula, school
structures, and relationships between teachers and students.
However, Moses and Cobb (2001) insisted on mathematics
pivotal role in racial progress. The initial cost burdens of
pursuing mathematical equity overshadow the eventual
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opening of enterprise and opportunity by engaging the
collective brilliance and potential of all people. Mere inclusion
of people, however, will not achieve the necessary dismantling
of the ideologies and systems rooting white supremacy (da
Silva, 2001), deeply challenging work. Nonetheless, Leopold
(1966) posited issues must be considered beyond their
economics, but also “what is ethically… right” (p. 262) and
what will develop more human interactions between people.
Immediate changes that persist and alter systems must involve
individual development and action—not only economic
imperatives of wage, job security, or funding.
Identity Convergence Beyond Linearity
Because racial experiences inform educational decisions
and cut across lives, white teachers must avoid colorblind racist
discourse to grapple with their social identity, their engagement
with students, and math content (Aguirre et al., 2013; Bonilla-
Silva, 2002; Lensmire, 2014). Simply naming white identity
development and white privilege, trademarks of white teacher
development, fails to address racism with action (Smith et al.,
2008). Privilege serves a purpose of identifying and describing
inequity, but, alone, it closes the space for action, as the action
becomes only confession of privilege (Lensmire et al., 2013).
Addressing threatened concepts of white humanity and self-
image serve important loci of reflexivity, but they also may
create defensiveness and less openness without additional
unpacking or action. Since white privilege is an effect of white supremacy, not the cause, naming alone both does not address
structural roots of privilege and creates paralysis for white
people. Instead, individual privileges must be identified and,
moreover, connected to the institutions that maintain the
privilege. Then, teachers can interrogate their privilege in the
context of systems to conceive of systemic alternation,
realizing the interconnection between privilege and history.
White people must address the historical roots of racism
without discursive avoidance of complicity by deploying a
fixed and teleological view of racism as relic.
Interest and Identity Convergence for Equitable Mathematics’ Teaching
74
Interrogating teacher identity and privilege should consider
historical complexity and nonlinearity while also focusing on
student learning (Lensmire et al. 2013; Martin, 2012).
Lowenstein (2009) recognized the discursive process of equity
work, requiring the experiences of white teachers as an opening
for discussion. The “philosophical and ideological
underpinnings” (Ladson-Billings, 2009, p. 162) of teachers’
view of themselves and their students undergirds how they
structure classroom interactions, conceptualize knowledge, and
frame knowledge construction. Therefore, teaching
environments rely on teacher perception of students, but also
on the teacher’s sense of self. Teachers must possess a strong
self-concept (Wang et al., 2014; West, 1989) and view
themselves as effective while also interrogating their practice
to increase their success and vision (Aguirre et al., 2013).
Greene’s (1988) continuum provides a nuanced process for
white teachers to build mathematical equity, cycling
nonlinearly between critical consciousness, reflective
resistance, and action.
Mechanisms of Asset-Oriented Teacher Growth
Critical consciousness: Seeing and naming the world.
Greene (1988) defined consciousness as “seeing what [is]
normally obscured by the familiar” (p. 122) to interrogate the
world. Critical questions allow people to see beyond
“fragments” (Freire, 2011, p. 104) and stereotypes to
participate in dialogue, discover nuance, and uncover possibilities for transformation. Strong, critical leadership and
support of colleagues moves teachers from using avoiding
conflict with colorblind ideologies to addressing inequity
directly and working through conflict (Lensmire, 2014; Matias,
2016). Educators must center race to push mathematics
communities and re-imagine mathematics education,
dialoguing about how hegemonic individual and institutional
factors surface in their classroom and schools.
Reflective resistance: Strong self-concept and
contemplation. Naming and dialogue alone do not prompt
transformation; the “problematics of power, agency, and
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history” (Freire, 2011, p. 17) must be connected to identity and
experience (Greene, 1988). Reflexivity examines the interplay
between the personal and the institutional. Analyzing the
various interlinks between self, mathematics content,
pedagogy, and systems demands both time and commitment
(Aguirre et al., 2013). It requires dismantling normative
conditioning and addressing individual complicity upholding
white supremacy. It requires facing the role history in shaping
the present, particularly the role of racism. It requires openness,
authenticity, humility, and communication with students and
communities to unlearn and relearn. When teachers do engage
a critical perspective “in search of [their] own freedom”
(Greene, 1988, p. 14), they open space for students. Then,
teachers, students, and parents share responsibility for
mathematical learning and embrace their strengths to begin the
process of transformation (Aguirre et al., 2013).
Action. People often wait for a leader to compel action
(Bell, 2005d), rather than recognizing how their minute actions
affect institutions. Critical action toward transformation stems
from reflection (Freire, 2011) and self-belief (Wang et al.,
2014). Greene (1988) argued self-concept cannot remain “as an
interiority” (p. 21); once educators recognize the world’s
mechanization of racism and their complicity within it, they
must act. Reflexivity establishes angst as individuals realize the
dimensionality of injustice, and this augments to action.
Assessment-based accountability will not press change because
tests bias by race; teaching to white norms, then, can produce
test results that bolster achievement within current
accountability systems. Thus, a “humanizing pedagogy”
(Freire, 2011, p. 68) insists that teachers extend beyond the
teaching structures and strategies of their experiences and
traditions (Moses & Cobb, 2001) to the human need of
dismantling racism.
Avenues to Enter: Action
What will converge teacher identity to equitable instruction
beyond the models and institutions they know? I provide
spaces to enter the complex work of altering practice for equity
Interest and Identity Convergence for Equitable Mathematics’ Teaching
76
as teachers’ identities toward mathematics, themselves, and
their students either reifies or disrupts inequity. Aguirre et al.
(2013) recommended teachers start with naming and reflection,
perhaps by writing a mathematical biography because the most
impactful alterations of practice will follow intentional
reflection. Teachers, then, can create a practice-reflection
cycle, constantly building their “vision for mathematics” (p.
119) to share with parents through letters and conferences (see
Aguirre et al., 2013 for examples). Parents can help co-
construct the mathematics community through feedback and
participation in class, thus incorporating expanded ideas of
capital—called cultural wealth—in the classroom such as the
strengths of familial connection (Yosso, 2005).
Teachers can use models (Aguirre et al., 2013; Boaler &
Staples, 2008; Frankenstein, 1983; Gutstein, 2012; Leonard,
2008; Moses & Cobb, 2001) of “problem-posing” (Freire,
2011, p. 81) education to build students’ critical consciousness
of the world. For example, in Aguirre et al. (2013), a teacher
and his students collected and mathematically analyzed school
data regarding the claim that the school suspended a student for
“being Mexican” (p. 50). With confidence and purpose, the
students used mathematics to relate to their social positions and
serve as a tool for understanding the world. Additionally,
Moses and Cobb (2001) recommended nonlinear teaching
practices to help students build conceptual knowledge such as
discussing the problem in their own language and using
symbols to represent their ideas. Students work from what is
concrete and understandable to them—their body, their
drawings, their language—as an entry to understanding
complex mathematics. Concretizing mathematics for students
avoids the frustration and negative identities that surface in the
abstract (Moses & Cobb, 2001).
Teachers must also reflect on what and how they assess,
interrogating the content and use of assessment to create
alternatives that broaden conceptions of competence, such as
mathematics journals (see Aguirre et al., 2013 for specific
guidelines). Mathematics journals can provide students space
to think and make important mistakes, promote high-level
discourse and multiple solution methods, reinforce
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77
mathematical identities, and shift responsibility for learning to
students (Hufferd-Ackles, Fuson, & Sherin, 2004). Teachers
can use targeted, narrative feedback to shift from grade-
oriented to growth-oriented (Aguirre et al., 2013). Boaler and
Staples (2008) recommended de-tracking classes to provide
high-quality, conceptual instruction for all students that
incorporates varied forms of capital for collective learning.
Regardless of whether schools de-track, teachers and schools
must consider how assessments place students into
mathematics classes and what mathematics experiences they
provide across classes.
Implications and Next Steps
Transformation will occur if individuals perceive and
reflect to the point of action where they cannot continue life in
stasis (Greene, 1988). “An amalgam of… necessity, chance,
and, most importantly, love” (West, 1989, p. 52) drives
evolution, and teachers and teacher educators must not rely on
economic necessity or job mandates. Instead, they must move
beyond fear to realize that their fullness of self—and resistance
to complicity in injustice—requires interrogating the living
realities of racial inequity that root historically, engaging with
the sometimes-painful work of praxis. Interior work toward
person freedom encourages others, including other educators
and students, to do the same. Together, the individual strands
of deep grappling compose a web of critical consciousness that
can nuance and alter what is currently known. But, questions and spaces for further work remain: How can we frame racial
dialogue and gain tools to work through honesty and conflict
without becoming immobilized or hopeless? How can we
embrace plurality of students and selves, connecting for
transformational mathematics, especially given competing
demands on time and energy? How can we gain the
competence and imagination to work differently than our daily
experiences and what we have been told? What languages,
frameworks, and strategies would allow us to consider the
complex and kinetic nature of racial contradiction, operating
both institutionally and within us? Because of its complexity,
Interest and Identity Convergence for Equitable Mathematics’ Teaching
78
equity—pushed by identity convergence—requires
commitment and growth, necessitating that we move beyond
“simplistic remedies that cannot work” (Eisner, 1998, p. 115).
As Greene (1988) described, “At the point of encounter there
are neither utter ignoramuses nor perfect sages; there are only
people who are attempting, together, to learn more than they
now know” (p. 90). Therefore, we must guide each other and
our institutions by focusing on ourselves. Progress emerges
from the intersection of individual and institutional, starting
with each individual.
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